Electromagnetic scattering and radiation by surfaces of arbitrary shape in layered media. II. Implementation and results for contiguous half-spaces

Michalski, Krzysztof A.; Zheng, Dalian

doi:10.1109/8.52241

Cited by 141 publications

(94 citation statements)

References 13 publications

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“…We briefly comment on this issue. The far field can be computed by a Green's function approach (Michalski and Zheng, 1990) or by a Fourier transformation of the field on a line above the scatterer, denoted by a dotted line in Figure 2). The second approach (Goodman, 2004, Section 3.10.2) is faster since the integrals can be computed numerically with fast Fourier transform (FFT) routines.…”

Section: Resultsmentioning

confidence: 99%

Efficient solution of Maxwell’s equations for geometries with repeating patterns by an exchange of discretization directions in the aperiodic Fourier modal method

Pisarenco

Maubach

Setija

et al. 2012

Journal of Computational Physics

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Section: Resultsmentioning

confidence: 99%

Efficient solution of Maxwell’s equations for geometries with repeating patterns by an exchange of discretization directions in the aperiodic Fourier modal method

Pisarenco

Maubach

Setija

et al. 2012

Journal of Computational Physics

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“…Michalski and Zheng [7,8] have developed three distinct forms. We will be concerned here with the so-called "Formulation C".…”

Section: Development Of the Mfie-bor Formulationmentioning

confidence: 99%

Magnetic Field Integral Equation for Electromagnetic Scattering by Conducting Bodies of Revolution in Layered Media

Mohsen¹,

Abdelmageed²

1999

PIER

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“…It can find various applications in geophysics exploring [1], unexploded objects characterizing, and microwave integrated circuit analyzing, etc. This structure can be efficiently and rigorously analyzed by the method of moments (MoM) [2][3][4] and fast algorithms based on MoM, such as the conjugate gradient fast Fourier transform method [5], the adaptive integral method [6], the fast multipole method [7]. Either for the conventional MoM or fast algorithms, dyadic Green's function for layered media should be computed.…”

Section: Introductionmentioning

confidence: 99%

Automatic Incorporation of Surface Wave Poles in Discrete Complex Image Method

Zhuang¹,

Zhang²,

Hu³

et al. 2008

PIER

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Abstract-Discrete complex image method is introduced to get a closed-form dyadic Green's function by a sum of spherical waves. However, the simulation result by the traditional discrete complex image method is only valid in near-field for several wavelengths. In this paper, we analyze the form of spectral domain dyadic Green's function in the whole k ρ plane and the variety of valid range of simulation results by different sampling paths in two-level discrete complex image method. Consequently, for dyadic Green's function, surface wave pole contribution both in spectral domain and spatial domain is clarified. We introduce the automatic incorporation of surface wave poles in discrete complex image method without extracting surface wave poles. The contribution of surface wave poles in spectral domain and spatial domain dyadic Green's function is further confirmed in the new method. Besides, this method can represent dyadic Green's function by spherical waves in the layer where the source and field points are. So it satisfies the splitting requirement and consequently reduces the computational complexity dramatically especially for objects with large scale inẑ direction.

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Electromagnetic scattering and radiation by surfaces of arbitrary shape in layered media. II. Implementation and results for contiguous half-spaces

Cited by 141 publications

References 13 publications

Efficient solution of Maxwell’s equations for geometries with repeating patterns by an exchange of discretization directions in the aperiodic Fourier modal method

Efficient solution of Maxwell’s equations for geometries with repeating patterns by an exchange of discretization directions in the aperiodic Fourier modal method

Magnetic Field Integral Equation for Electromagnetic Scattering by Conducting Bodies of Revolution in Layered Media

Automatic Incorporation of Surface Wave Poles in Discrete Complex Image Method

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